The combinations
of the simple Lewis acid and the Lewis base when react with the hydrogen
results the neutralization. The imines are formed when the primary amine reacts
by the ketone and below the various conditions. The formation of Imine needs
the catalyst acid where the reaction is very slow. An acid is required for an
elimination of the water. Amine is organic compound along with the functional
groups which contains the basic atoms of the nitrogen by the lone pair. The
amines are the derivative of the ammonia where the more atoms of hydrogen also
replaced through the substituents like the aryl group and the alkyl group.
a) Would you expect the combination of PMe3
and BMe3 to react with H2 gas? Why or why not?
PMe3
and BMe3 react with the
hydrogen gas because the covalent hydrides which are formed PMe3
and BMe3 and when the hydrogen reacts by the p-blocks of the non-metals
through the electrons sharing. Then the relatively of hydrogen reaction by the
various elements. Then the hydrogen could readily react by the oxygen, halogens
and the nitride due to the very electronegative and thus it’s very reactive.
2. Rank the following carbocations in order of increasing stability (1 =
least stable, 5 = most stable). Justify your ranking.
![](data:image/png;base64,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)
Answer:
Stability can be compared by looking at the number of
higher will be stability;
The structures of all the carbonations are given as below: -
Here, we have 3 degree carbonation is known as the tertiary carbonation 2
degree carbonation is known as the secondary carbonation and 1 degree
carbonation is primary
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)
3. The carbocation shown below has too much steric bulk near the central
carbon to allow for Lewis bases to react at that site. It does however react
with Lewis bases to form a new compound. Predict the product of the reaction
shown below and explain why a Lewis base reacts at the site you predict.
According
to Lewis theory; the acid is the electron pair acceptor as well as the base is the
electron pair donor. The Lewis bases are the substances which can also donate
the pair of electron to form the new bond. It is also sometimes referred like the
nucleophile and the seeker of the positive nucleus the neutralization is a
sharing for the electron pair among an bases and acid.
![](data:image/png;base64,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)
4. Rank the following compounds in order of increasing P-Cl bond
strength (1 = weakest, 5 = strongest).
Justify your ranking.
The electronegativity difference among the atoms given
the compounds;
![](data:image/png;base64,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)
Answer :
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)
5. Breaking a “cold pack”, for example to treat a sports injury, induces
a chemical reaction in which the reaction medium becomes colder.
a) What must be true about the relative bond strengths of the reactants
and products side in such a chemical reaction?
The exothermic
reaction which gives the results of the product by the more stable bonds along
with the lower energy , and the endothermic reaction which would also give the
result in the products of the higher energy which is less stable. In the
chemical reactions the reactant is the compound and element and the products,
is element or compounds. It is not change one element into the various chemical
reactions.
b) What factor allows for the reaction to be spontaneous in this case?
The spontaneous reactions also
release the free energy which they proceed and also evaluating the factor for
the spontaneity of reactions which are entropy as well as enthalpy and there changes
occur in the system.
There are two factors which evaluate the process the spontaneous;
·
Enthalpy
reaction
·
Entropy
reaction